9780521811545-0521811546-Solving Polynomial Equation Systems I: The Kronecker-Duval Philosophy (Encyclopedia of Mathematics and its Applications, Series Number 88)

Solving Polynomial Equation Systems I: The Kronecker-Duval Philosophy (Encyclopedia of Mathematics and its Applications, Series Number 88)

ISBN-13: 9780521811545
ISBN-10: 0521811546
Edition: 1
Author: Teo Mora
Publication date: 2003
Publisher: Cambridge University Press
Format: Hardcover 438 pages
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Book details

ISBN-13: 9780521811545
ISBN-10: 0521811546
Edition: 1
Author: Teo Mora
Publication date: 2003
Publisher: Cambridge University Press
Format: Hardcover 438 pages

Summary

Solving Polynomial Equation Systems I: The Kronecker-Duval Philosophy (Encyclopedia of Mathematics and its Applications, Series Number 88) (ISBN-13: 9780521811545 and ISBN-10: 0521811546), written by authors Teo Mora, was published by Cambridge University Press in 2003. With an overall rating of 4.2 stars, it's a notable title among other Medical (Encyclopedias & Subject Guides, Applied, Mathematics) books. You can easily purchase or rent Solving Polynomial Equation Systems I: The Kronecker-Duval Philosophy (Encyclopedia of Mathematics and its Applications, Series Number 88) (Hardcover) from BooksRun, along with many other new and used Medical books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

With the advent of computers, theoretical studies and solution methods for polynomial equations have changed dramatically. Many classical results can be more usefully recast within a different framework which in turn lends itself to further theoretical development tuned to computation. This first book in a trilogy is devoted to the new approach. It is a handbook covering the classical theory of finding roots of a univariate polynomial, emphasizing computational aspects, especially the representation and manipulation of algebraic numbers, enlarged by more recent representations like the Duval Model and the Thom Codification. Mora aims to show that solving a polynomial equation really means finding algorithms that help one manipulate roots rather than simply computing them; to that end he also surveys algorithms for factorizing univariate polynomials.

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